Differentiable manifold: Difference between revisions
m (3 revisions) |
|
(No difference)
| |
Revision as of 19:43, 11 May 2008
This article defines a property of manifolds and hence also of topological spaces
Definition
Symbol-free definition
A manifold is said to be differentiable if it can be given the structure of a differential manifold, viz if it can be given a compatible differential structure.
Relation with other properties
Weaker properties
- Polyhedron: For full proof, refer: Differentiable manifold implies polyhedron
- Manifold